If the kinetic energy of a body increases by 300 % then the linear momentum of the body increases by
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♠️ First we'll find the relation b/w kinetic energy and momentum .
✔️ K = 1 / 2 m ( v )^2
⏺️ Now multiplying and dividing it with mass ( m )
=> k = 1 / 2 m . ( v )^2 × m / m
=> k = ( m v )^2 / 2 m
=> k = ( P )^2 / 2 m // m v = P
✔️ K = ( P )^2 / 2 m
♠️ Now K increase 300 % K , i.e
=> K ' = K + 300 K / 100
=> K ' = K + 3 K
=> K ' = 4 K
▶️ Also K ' = ( P ' )^2 / 2 m
⏺️ Now putting value of K
=> K ' = 4 ( ( P )^2 / 2 m )
=> ( P ' )^2 / 2 m = 4 ( ( P )^2 / 2 m )
=> ( P ' )^2 = 4 ( P )^2
=> P ' = √ 4 ( P )^2
=> P ' = 2 P
♠️ Now % Change or increase in momentum
=> ( P ' - P ) / P × 100 %
=> ( 2 P - P ) / P × 100%
=> P / P × 100 %
=> 100 %
♠️ The momentum increase is 100%
HOPE HELPED..
JAI HIND..
:-)
HERE IS UR ANSWER...
_______________________________
♠️ First we'll find the relation b/w kinetic energy and momentum .
✔️ K = 1 / 2 m ( v )^2
⏺️ Now multiplying and dividing it with mass ( m )
=> k = 1 / 2 m . ( v )^2 × m / m
=> k = ( m v )^2 / 2 m
=> k = ( P )^2 / 2 m // m v = P
✔️ K = ( P )^2 / 2 m
♠️ Now K increase 300 % K , i.e
=> K ' = K + 300 K / 100
=> K ' = K + 3 K
=> K ' = 4 K
▶️ Also K ' = ( P ' )^2 / 2 m
⏺️ Now putting value of K
=> K ' = 4 ( ( P )^2 / 2 m )
=> ( P ' )^2 / 2 m = 4 ( ( P )^2 / 2 m )
=> ( P ' )^2 = 4 ( P )^2
=> P ' = √ 4 ( P )^2
=> P ' = 2 P
♠️ Now % Change or increase in momentum
=> ( P ' - P ) / P × 100 %
=> ( 2 P - P ) / P × 100%
=> P / P × 100 %
=> 100 %
♠️ The momentum increase is 100%
HOPE HELPED..
JAI HIND..
:-)
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